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The Cambridge Mathematical Journal and Its Descendants: the Linchpin of a Research Community in the Early and Mid-Victorian Age ✩
View metadata, citation and similar papers at core.ac.uk brought to you by CORE provided by Elsevier - Publisher Connector Historia Mathematica 31 (2004) 455–497 www.elsevier.com/locate/hm The Cambridge Mathematical Journal and its descendants: the linchpin of a research community in the early and mid-Victorian Age ✩ Tony Crilly ∗ Middlesex University Business School, Hendon, London NW4 4BT, UK Received 29 October 2002; revised 12 November 2003; accepted 8 March 2004 Abstract The Cambridge Mathematical Journal and its successors, the Cambridge and Dublin Mathematical Journal,and the Quarterly Journal of Pure and Applied Mathematics, were a vital link in the establishment of a research ethos in British mathematics in the period 1837–1870. From the beginning, the tension between academic objectives and economic viability shaped the often precarious existence of this line of communication between practitioners. Utilizing archival material, this paper presents episodes in the setting up and maintenance of these journals during their formative years. 2004 Elsevier Inc. All rights reserved. Résumé Dans la période 1837–1870, le Cambridge Mathematical Journal et les revues qui lui ont succédé, le Cambridge and Dublin Mathematical Journal et le Quarterly Journal of Pure and Applied Mathematics, ont joué un rôle essentiel pour promouvoir une culture de recherche dans les mathématiques britanniques. Dès le début, la tension entre les objectifs intellectuels et la rentabilité économique marqua l’existence, souvent précaire, de ce moyen de communication entre professionnels. Sur la base de documents d’archives, cet article présente les épisodes importants dans la création et l’existence de ces revues. 2004 Elsevier Inc. -
Survey of London © English Heritage 2012 1 DRAFT
DRAFT INTRODUCTION Shortly before his death in 1965 Herbert Morrison, former leader of the London County Council and Cabinet minister, looked back across a distinguished London life to the place where he had launched his career: ‘Woolwich has got a character of its own’ he reflected. ‘It doesn’t quite feel that it’s part of London. It feels it’s a town, almost a provincial town.’1 Woolwich was then at a cusp. Ahead lay devastating losses, of municipal identity when the Metropolitan Borough of Woolwich became a part of the London Borough of Greenwich, and of great manufacturing industries, so causing employment and prosperity to tumble. Fortunately for Morrison, he did not witness the fall. His Woolwich was a place that through more than four centuries had proudly anchored the nation’s navy and military and acquired a centrifugal dynamic of its own. All the while it was also a satellite of London. When metropolitan boundaries were defined in 1888 they were contorted to embrace an unmistakably urban Woolwich. Woolwich attracted early settlement and river crossings because the physical geography of the Thames basin made the locality unusually accessible. Henry VIII’s decision in 1512 to make great warships here cast the dice for the special nature of subsequent development. By the 1720s Woolwich had long been, as Daniel Defoe put it, ‘wholly taken up by, and in a manner raised from, the yards, and public works, erected there for the public service’.2 Dockyard, ordnance and artillery was the local lexicon. Arsenal was added to that in 1805. -
“A Valuable Monument of Mathematical Genius”\Thanksmark T1: the Ladies' Diary (1704–1840)
Historia Mathematica 36 (2009) 10–47 www.elsevier.com/locate/yhmat “A valuable monument of mathematical genius” ✩: The Ladies’ Diary (1704–1840) Joe Albree ∗, Scott H. Brown Auburn University, Montgomery, USA Available online 24 December 2008 Abstract Our purpose is to view the mathematical contribution of The Ladies’ Diary as a whole. We shall range from the state of mathe- matics in England at the beginning of the 18th century to the transformations of the mathematics that was published in The Diary over 134 years, including the leading role The Ladies’ Diary played in the early development of British mathematics periodicals, to finally an account of how progress in mathematics and its journals began to overtake The Diary in Victorian Britain. © 2008 Published by Elsevier Inc. Résumé Notre but est de voir la contribution mathématique du Journal de Lady en masse. Nous varierons de l’état de mathématiques en Angleterre au début du dix-huitième siècle aux transformations des mathématiques qui a été publié dans le Journal plus de 134 ans, en incluant le principal rôle le Journal de Lady joué dans le premier développement de périodiques de mathématiques britanniques, à finalement un compte de comment le progrès dans les mathématiques et ses journaux a commencé à dépasser le Journal dans l’Homme de l’époque victorienne la Grande-Bretagne. © 2008 Published by Elsevier Inc. Keywords: 18th century; 19th century; Other institutions and academies; Bibliographic studies 1. Introduction Arithmetical Questions are as entertaining and delightful as any other Subject whatever, they are no other than Enigmas, to be solved by Numbers; . -
John Rennie – Civil Engineer
/~4 k~ Ldt,1M, lh-cAAVN "~a-tGt /t/8/.201) JOHN RENNIE (1761-1821) F.R.S.E., F.R.S. CIVIL ENGINEER Contemporary biographical notices reprinted on the 250th anniversary of his birth selected and edited by Professor Roland Paxton MBE FICE FRSE SCHOOL OF THE BUILT ENVIRONMENT HERIOT-WATT UNIVERSITY 7th JUNE 2011 Rennie's first major road bridge at Kelso. Designed 1798, built 1802-05 with five elliptical spans of72 ft. Similar in elevation to his Waterloo Bridge, London 1811-17 with 9 main spans of 120 ft. CONTENTS Notices in or by: The Times, 1821. 4 Baron Charles Dupin, 1821. 5 The Scotsman, 1821 9 [Sir] John Barrow, 1824, 1842. 13 [Sir] David Brewster, c.1825, 1830. 18 John Gorton (ed.), 1830. 22 Michael A. Borthwick, Trans. ICE, 1837. 23 Rennie's magnificent London Bridge designed in 1820 with a centre arch of 152 ft span. Progressed posthumously to completion in 1831 by his sons, cost c.£2.Sm. It lasted until 1968 when it was sold and dismantled. By 1971 its facings formed part of a re-build at Havasu City, Arizona. This engraving, from a drawing by A. Pugin is dated 1831. 2 PREFACE The purpose of this publication is to provide a contemporary impression of the life and work of the eminent civil engineer John Rennie FRSE [1788] & L [1798] to complement lectures, and exhibitions in Dunbar and London, commemorating the 250th anniversary of his birth on 7th June. To this end, these seven biographical notices have been selected, the first being notable for its depiction of the grandeur of Rennie's funeral at St Paul's Cathedral in 1821. -
Reconstructing the Lost Contours of Charles Hutton
Reconstructing the lost contours of Charles Hutton Karen Rann a, David Fairbairn b, *, Ella Southern c a Queens University, Belfast, UK; [email protected] b Newcastle University, Newcastle upon Tyne, UK; [email protected] c Newcastle University, Newcastle upon Tyne, UK; [email protected] * Corresponding author Keywords: Historical land surveying, contour mapping This study reports on an historical investigation of map-making practice and achievement from the late 18th century, and attempts to reconstruct the practices and outcomes of an innovative surveying and mapping exercise, using historical data and contemporary geospatial data handling. The episode involves the processing of data captured as part of an extensive project by the then (British) Astronomer Royal, Maskelyne, in the mid 1770s, to measure the gravitational attraction and density of the earth. This experiment was conducted on the isolated mountain of Schiehallion in Central Scotland, and resulted in several differing approaches to calculating the mass of the mountain, and determining and interpreting the resultant effect on gravity measurements on its slopes. In order to do this, an accurate determination of “the figure and dimensions of the hill” (Maskelyne, 1775) was required. The survey work was undertaken under Maskelyne’s supervision by his previous assistant, Barrow, and local surveyor, Menzies. The data collected included astronomical observations to establish latitudinal positions, lengths of fixed base lines (one to the north of the mountain and one to the south), a standard traverse around the mountain to establish fixed points, and transects/vertical profiles radiating from those points. The land surveying techniques were known and widely used, although at the time having only been recently documented, in the book ‘A Treatise on Mensuration’. -
Cavendish the Experimental Life
Cavendish The Experimental Life Revised Second Edition Max Planck Research Library for the History and Development of Knowledge Series Editors Ian T. Baldwin, Gerd Graßhoff, Jürgen Renn, Dagmar Schäfer, Robert Schlögl, Bernard F. Schutz Edition Open Access Development Team Lindy Divarci, Georg Pflanz, Klaus Thoden, Dirk Wintergrün. The Edition Open Access (EOA) platform was founded to bring together publi- cation initiatives seeking to disseminate the results of scholarly work in a format that combines traditional publications with the digital medium. It currently hosts the open-access publications of the “Max Planck Research Library for the History and Development of Knowledge” (MPRL) and “Edition Open Sources” (EOS). EOA is open to host other open access initiatives similar in conception and spirit, in accordance with the Berlin Declaration on Open Access to Knowledge in the sciences and humanities, which was launched by the Max Planck Society in 2003. By combining the advantages of traditional publications and the digital medium, the platform offers a new way of publishing research and of studying historical topics or current issues in relation to primary materials that are otherwise not easily available. The volumes are available both as printed books and as online open access publications. They are directed at scholars and students of various disciplines, and at a broader public interested in how science shapes our world. Cavendish The Experimental Life Revised Second Edition Christa Jungnickel and Russell McCormmach Studies 7 Studies 7 Communicated by Jed Z. Buchwald Editorial Team: Lindy Divarci, Georg Pflanz, Bendix Düker, Caroline Frank, Beatrice Hermann, Beatrice Hilke Image Processing: Digitization Group of the Max Planck Institute for the History of Science Cover Image: Chemical Laboratory. -
Mathematical Genealogy of the Wellesley College Department Of
Nilos Kabasilas Mathematical Genealogy of the Wellesley College Department of Mathematics Elissaeus Judaeus Demetrios Kydones The Mathematics Genealogy Project is a service of North Dakota State University and the American Mathematical Society. http://www.genealogy.math.ndsu.nodak.edu/ Georgios Plethon Gemistos Manuel Chrysoloras 1380, 1393 Basilios Bessarion 1436 Mystras Johannes Argyropoulos Guarino da Verona 1444 Università di Padova 1408 Cristoforo Landino Marsilio Ficino Vittorino da Feltre 1462 Università di Firenze 1416 Università di Padova Angelo Poliziano Theodoros Gazes Ognibene (Omnibonus Leonicenus) Bonisoli da Lonigo 1477 Università di Firenze 1433 Constantinople / Università di Mantova Università di Mantova Leo Outers Moses Perez Scipione Fortiguerra Demetrios Chalcocondyles Jacob ben Jehiel Loans Thomas à Kempis Rudolf Agricola Alessandro Sermoneta Gaetano da Thiene Heinrich von Langenstein 1485 Université Catholique de Louvain 1493 Università di Firenze 1452 Mystras / Accademia Romana 1478 Università degli Studi di Ferrara 1363, 1375 Université de Paris Maarten (Martinus Dorpius) van Dorp Girolamo (Hieronymus Aleander) Aleandro François Dubois Jean Tagault Janus Lascaris Matthaeus Adrianus Pelope Johann (Johannes Kapnion) Reuchlin Jan Standonck Alexander Hegius Pietro Roccabonella Nicoletto Vernia Johannes von Gmunden 1504, 1515 Université Catholique de Louvain 1499, 1508 Università di Padova 1516 Université de Paris 1472 Università di Padova 1477, 1481 Universität Basel / Université de Poitiers 1474, 1490 Collège Sainte-Barbe -
This Excerpt from the First Part of the Last Journey of William Huskisson Describes the Build-Up to the Official Opening of the Liverpool and Manchester Railway
Downloaded from simongarfield.com © Simon Garfield 2005 This excerpt from the first part of The Last Journey of William Huskisson describes the build-up to the official opening of the Liverpool and Manchester Railway. Huskisson’s fatal accident was about two hours away. The sky was brightening. For John Moss and the other directors assembled at the company offices in Crown Street it was already a day of triumph, whatever the ensuing hours might bring. They had received word that the Duke of Wellington, the Prime Minister, had arrived in Liverpool safely, and was on his way, though there appeared to be some delay. As they waited, they were encouraged by the huge crowds and the morning’s papers. Liverpool enjoyed a prosperous newspaper trade, and in one week a resident might decide between the Courier, the Mercury, the Journal, the Albion and the Liverpool Times, and while there was little to divide them on subject matter, they each twisted a Whiggish or Tory knife. Advertisements and paid announcements anchored the front pages. Mr Gray, of the Royal College of Surgeons, announced his annual trip from London to Liverpool to fit clients with false teeth, which were fixed “by capillary attraction and the pressure of the atmosphere, thereby avoiding pinning to stumps, tieing, twisting wires...” Courses improving handwriting were popular, as were new treatments for bile, nervous debility and slow fevers. The Siamese twins at the King’s Arms Hotel were proving such a draw that they were remaining in Liverpool until Saturday 25th, when, according to their promoter Captain Coffin, “they must positively leave”. -
Philosophical Transactions (A)
INDEX TO THE PHILOSOPHICAL TRANSACTIONS (A) FOR THE YEAR 1889. A. A bney (W. de W.). Total Eclipse of the San observed at Caroline Island, on 6th May, 1883, 119. A bney (W. de W.) and T horpe (T. E.). On the Determination of the Photometric Intensity of the Coronal Light during the Solar Eclipse of August 28-29, 1886, 363. Alcohol, a study of the thermal properties of propyl, 137 (see R amsay and Y oung). Archer (R. H.). Observations made by Newcomb’s Method on the Visibility of Extension of the Coronal Streamers at Hog Island, Grenada, Eclipse of August 28-29, 1886, 382. Atomic weight of gold, revision of the, 395 (see Mallet). B. B oys (C. V.). The Radio-Micrometer, 159. B ryan (G. H.). The Waves on a Rotating Liquid Spheroid of Finite Ellipticity, 187. C. Conroy (Sir J.). Some Observations on the Amount of Light Reflected and Transmitted by Certain 'Kinds of Glass, 245. Corona, on the photographs of the, obtained at Prickly Point and Carriacou Island, total solar eclipse, August 29, 1886, 347 (see W esley). Coronal light, on the determination of the, during the solar eclipse of August 28-29, 1886, 363 (see Abney and Thorpe). Coronal streamers, observations made by Newcomb’s Method on the Visibility of, Eclipse of August 28-29, 1886, 382 (see A rcher). Cosmogony, on the mechanical conditions of a swarm of meteorites, and on theories of, 1 (see Darwin). Currents induced in a spherical conductor by variation of an external magnetic potential, 513 (see Lamb). 520 INDEX. -
Back Matter (PDF)
[ 395 ] INDEX TO THE PHILOSOPHICAL TRANSACTIONS, S e r ie s A, V o l . 193. A. Abney (W. de W.). The Colour Sensations in Terms of Luminosity, 259. Atmospheric electricity—experiments in connection with precipitation (Wilson), 289. Bakebian Lectube. See Ewing and Kosenhain. C. Colour-blind, neutral points in spectra found by (Abney), 259. Colour sensations in terms of luminosity (Abney), 259. Condensation nuclei, positively and negatively charged ions as (W ilson), 289. Crystalline aggregates, plasticity in (Ewing and Rosenhain), 353. D. Dawson (H. M.). See Smithells, Dawson, and Wilson VOL. CXCIII.— Ao : S F 396 INDEX. Electric spark, constitution of (Schuster and Hemsalech), 189; potential—variation with pressure (Strutt), 377. Electrical conductivity of flames containing vaporised salts (Smithells, Dawson, and Wilson), 89. Electrocapillary phenomena, relation to potential differences between‘solutions (Smith), 47. Electrometer, capillary, theory of (Smith), 47. Ewing (J. A.) and Rosenhain (W.). The Crystalline Structure of Metals.—Bakerian Lecture, 353. F. Filon (L. N. G ). On the Resistance to Torsion of certain Forms of Shafting, with special Reference to the Effect of Keyways, 309. Flames, electrical conductivity of, and luminosity of salt vapours in (Smithells, Dawson, and Wilson), 89. G. Gravity balance, quartz thread (Threlfall and Pollock), 215. H. Hemsalech (Gustav). See Schuster and Hemsalech. Hertzian oscillator, vibrations in field of (Pearson and Lee), 159. Hysteresis in the relation of extension to stress exhibited by overstrained iron (Muir), 1. I. Ions, diffusion into gases, determination of coefficient (Townsend), 129. Ions positively and negatively charged, as condensation nuclei (Wilson), 289. Iron, recovery of, from overstrain (Muir), 1. -
HEDI 66 Euler and the Pirates
How Euler Did It by Ed Sandifer Euler and the Pirates April 2009 We sometimes celebrate the first of April with a column on the lighter side of Euler scholarship. We continue that occasional tradition with some stories intended to help perpetuate the idea that no matter where we look, we can find a connection with Euler. Once is amusing. Twice is a coincidence. Three times is worth remarking about. We've recently come across a third, and maybe a fourth, person with connections both to Euler and to piracy or privateering. For our collective amusement, we thought we'd share them with you. Maupertuis The first, of course, was Maupertuis (1698–1759), President of the Berlin Academy for much of the time Euler was there. According to Mary Terrall's award winning biography, The Man Who Flattened the Earth, [Terrall 2002] his family fortune was built on piracy. His father, René Moreau, had been a merchant and ship owner working out of the French port of San Malo. When he got a license from the King and agreed to prey mainly on British ships, he was quite successful and made a fortune in the 1690s by attacking English shipping. He married well enough to be a candidate for the aristocracy, and after he retired from seafaring, he was awarded the hereditary title “sieur de Maupertuys” for Services to the Crown. As a scientist, Maupertuis is best known for leading an expedition to Lapland to take measurements on the shape of the earth, and then combining those measurements with data from other expeditions that he had organized to determine that the Earth was not a perfect sphere, but instead it bulges at the equator, as Newton had predicted. -
“I Think I Would Better Satisfy My Desire by Working on an English Book on Artillery” Euler's Work on Ballistics (And
“I think I would better satisfy my desire by working on an English book on artillery” Euler’s work on ballistics (and its precursors) June Barrow-Green The Open University ‘Mathematics in War and Peace’ BSHM and Gresham College 24 October 2018 Aristotle’s theory of projectile motion A shot object (cannon ball) follows a straight line until it loses its impetus at which point it falls straight to the ground. Daniel Santbech Problematum Astronomicorum et Geometricorum Sectiones Septem (1561) Niccolò Fontana (1499–1577) ‘Tartaglia’ (the stammerer) 1512 Wounded by French soldier 1535 Won a mathematics challenge by being able to solve two types of cubic equation 1537 La nova scientia 1543 First Italian edition of Euclid’s Elements 1556-60 Trattato di numeri et misure, 3 vol. “Treatise on Numbers and Measures” La nova scientia (1537) “The mathematical sciences speak: Who wishes to know the various causes of things, learn about us. The way is open to all.” La nova scientia (1537) La nova scientia (1537) Trajectory composed of three segments: Violent motion (i) rectilinear segment (ii) an arc of circumference Natural motion (iii) rectilinear segment turning towards the centre of the Earth. Claimed maximum range is attained when angle of elevation is 45o. Galileo Galilei (1564–1642) The Dialogues of the Two New Sciences (1638) Includes inclined plane experiment to determine the path of a projectile Galileo’s experiment to determine projectile motion Galileo placed an inclined plane on a table and provided it with a curved piece at the bottom which deflected an inked bronze ball into a horizontal direction.